Difference between revisions of "Choosing a Small Sprocket"
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Chain Sprockets are effectively regular polygons. Because of this, when the small sprocket is pulling the chain a pulse is created in the system. | Chain Sprockets are effectively regular polygons. Because of this, when the small sprocket is pulling the chain a pulse is created in the system. | ||
It is important not to choose a sprocket too small for the smoothest power transfer. | It is important not to choose a sprocket too small for the smoothest power transfer. | ||
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+ | Most engineering manuals suggest that 17 teeth be a minimum for high speed systems. | ||
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+ | This graph shows how the lower leverage postion compares to the higher leverage postion as the sprocket rotates. (pitch /(2*TAN(PI()/ teeth ))) / (pitch /(2*SIN(PI()/ teeth ))) | ||
[[Image:Cog-Variance-from-round.gif]]<br> | [[Image:Cog-Variance-from-round.gif]]<br> | ||
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+ | ==More Info== | ||
+ | For comparison purposes, here are many of the common bicycle and motorcycle sprockets. | ||
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+ | [[Image:Cog-Variance-from-round-all.gif]]<br> | ||
+ | ==See Also== | ||
+ | http://www.mathwords.com/a/area_regular_polygon.htm<br> | ||
+ | http://www.mathopenref.com/polygonregulararea.html<br> | ||
[[category:Bicycle]] | [[category:Bicycle]] |
Latest revision as of 17:31, 27 October 2007
Chain Sprockets are effectively regular polygons. Because of this, when the small sprocket is pulling the chain a pulse is created in the system.
It is important not to choose a sprocket too small for the smoothest power transfer.
Most engineering manuals suggest that 17 teeth be a minimum for high speed systems.
This graph shows how the lower leverage postion compares to the higher leverage postion as the sprocket rotates. (pitch /(2*TAN(PI()/ teeth ))) / (pitch /(2*SIN(PI()/ teeth )))
More Info
For comparison purposes, here are many of the common bicycle and motorcycle sprockets.
See Also
http://www.mathwords.com/a/area_regular_polygon.htm
http://www.mathopenref.com/polygonregulararea.html